On Mon, Oct 14, 2019 at 7:04 PM Andrew Barnert <abarn...@yahoo.com> wrote:
> If you’re wondering whether integers are something you could define the laws 
> of complex algebra over, then no, it isn’t. For example, one of the laws is 
> that every number besides 0 has a multiplicative inverse, which obviously 
> isn’t true for the set of integers. Or for the set of Python `int` values. 
> But that’s not what the ABC is testing for, so that’s fine.
>

Hmm, but every nonzero integer DOES have a multiplicative inverse -
that value isn't another integer, but there is one. If the floating
point value 2.0 has a multiplicative inverse 0.5, doesn't the integer
value 2 also have that same multiplicative inverse?

Your definitions are rather odd in places here. I'm not saying they're
wrong, but I can't disprove the things you're saying are impossible,
so it's hard for my brain to grok it.

ChrisA
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